Optimal partitioning of multi-thermal zone buildings for decentralized
control
control
File(s)2006.06326v1.pdf (588.63 KB)
Working paper
Author(s)
Atam, E
Kerrigan, EC
Type
Working Paper
Abstract
In this paper, we develop an optimization-based systematic approach for the
challenging, less studied, and important problem of optimal partitioning of
multi-thermal zone buildings for the decentralized control. The proposed method
consists of (i) construction of a graph-based network to quantitatively
characterize the thermal interaction level between neighbor zones, and (ii) the
application of two different approaches for optimal clustering of the resulting
network graph: stochastic optimization and robust optimization. The proposed
method was tested on two case studies: a 5-zone building (a small-scale
example) which allows one to consider all possible partitions to assess the
success rate of the developed method; and a 20-zone building (a large-scale
example) for which the developed method was used to predict the optimal
partitioning of the thermal zones. Compared to the existing literature, our
approach provides a systematic and potentially optimal solution for the
considered problem.
challenging, less studied, and important problem of optimal partitioning of
multi-thermal zone buildings for the decentralized control. The proposed method
consists of (i) construction of a graph-based network to quantitatively
characterize the thermal interaction level between neighbor zones, and (ii) the
application of two different approaches for optimal clustering of the resulting
network graph: stochastic optimization and robust optimization. The proposed
method was tested on two case studies: a 5-zone building (a small-scale
example) which allows one to consider all possible partitions to assess the
success rate of the developed method; and a 20-zone building (a large-scale
example) for which the developed method was used to predict the optimal
partitioning of the thermal zones. Compared to the existing literature, our
approach provides a systematic and potentially optimal solution for the
considered problem.
Date Issued
2020-06-11
Citation
2020
Publisher
arXiv
Copyright Statement
© 2020 The Author(s)
Sponsor
Engineering & Physical Science Research Council (E
Identifier
http://arxiv.org/abs/2006.06326v1
Grant Number
EP/S016627/1
Subjects
eess.SY
eess.SY
cs.SY
Notes
8 pages, 5 Figures, Journal
Publication Status
Published